2022
DOI: 10.1007/978-3-031-25312-6_21
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Identifying Differential Equations for the Prediction of Blood Glucose using Sparse Identification of Nonlinear Systems

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Cited by 2 publications
(1 citation statement)
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“…It exploits the observation that the majority of dynamical systems exhibit a limited number of significant terms. This method utilized in various applications such as deducing biological models (Mangan et al, 2016), simulating and optimizing microalgal and cyanobacterial photo-production processes (Zhang et al, 2020), reconstructing chaotic and stochastic dynamical systems (Nguyen et al, 2020), physicsinformed learning (Corbetta, 2020), modeling a biological reactor (Lisci et al, 2021), identifying the governing model of COVID-19 (Ihsan, 2021), predicting blood glucose levels (Joedicke et al, 2022), modeling air pollutants (Rubio-Herrero et al, 2022), identifying digital twin systems (Wang et al, 2023), determining water distribution systems (Moazeni and Khazaei, 2023), and modeling bacterial zinc response (Sandoz et al, 2023).…”
mentioning
confidence: 99%
“…It exploits the observation that the majority of dynamical systems exhibit a limited number of significant terms. This method utilized in various applications such as deducing biological models (Mangan et al, 2016), simulating and optimizing microalgal and cyanobacterial photo-production processes (Zhang et al, 2020), reconstructing chaotic and stochastic dynamical systems (Nguyen et al, 2020), physicsinformed learning (Corbetta, 2020), modeling a biological reactor (Lisci et al, 2021), identifying the governing model of COVID-19 (Ihsan, 2021), predicting blood glucose levels (Joedicke et al, 2022), modeling air pollutants (Rubio-Herrero et al, 2022), identifying digital twin systems (Wang et al, 2023), determining water distribution systems (Moazeni and Khazaei, 2023), and modeling bacterial zinc response (Sandoz et al, 2023).…”
mentioning
confidence: 99%